Comparing GPT with Waterloo
load("../data/processed/networks/inter-team/2015_simplified_networks_two-step_gpt-3.5-turbo-16k_10_0-3_0-3.RData")
library(igraph)
library(dplyr)
library(ggplot2)
library(plotly)
library(wesanderson)
library(harrypotter)
source("custom_functions.R")
meta = read.csv("../data/raw/team_meta.csv", stringsAsFactors = FALSE)
#interactions = read.csv("../data/processed/curated/fuzzy_select_inter_team_raw/interactions_curated_filtered.csv", stringsAsFactors = FALSE)
#interactions = interactions %>% select(-c("category")) %>% group_by(team_matched, target_matched, year) %>% summarise(count = n())
#collab_gpt = interactions[, c("team_matched", "target_matched", "year", "count")]
#colnames(collab_gpt) = c("Source", "Target", "Year", "NbOfMention")
#collab_fuzzy = read.csv("../data/processed/collab_final.csv", stringsAsFactors = FALSE)
#collab_fuzzy = collab_fuzzy[, c("Source", "Target", "Year", "NbOfMention", "SourceID", "TargetID")]
#collab_waterloo_15 = read.csv("../data/raw/waterloo_2015_collaboration_dataset.csv", stringsAsFactors = FALSE)
#collab_waterloo_15 = collab_waterloo_15[,c("Donor", "Recipient")]
#colnames(collab_waterloo_15) = c("Source", "Target")
#collab_waterloo_15$Year = 2015
meta$Track[is.na(meta$Track)] = "Not specified"
gbh_palette = wes_palette("GrandBudapest2")
vir = viridis::viridis(6)
color_palette = c("grey", vir[2:6])
Network approach to evaluate precision/recall
eval_precision_recall = function(predicted_edges, actual_edges)
{
g1 = graph_from_data_frame(predicted_edges, directed = FALSE)
g1 = simplify(g1)
g2 = graph_from_data_frame(actual_edges, directed = FALSE)
g2 = simplify(g2)
g_diff = graph.difference(g1,g2)
pr = (ecount(g1)-ecount(g_diff))/ecount(g1)
rc = (ecount(g1)-ecount(g_diff))/ecount(g2)
return(data.frame(precision = pr, recall = rc))
}
teams_15 = meta$Team[meta$Year == "2015"]
g_gpt_15 = g_list_gpt[["2015"]]
g_fuzzy_15 = g_list_fuzzy[["2015"]]
g_waterloo_15 = g_waterloo_15
g_diff_gpt_waterloo = difference(g_gpt_15, g_waterloo_15)
precision_gw = (ecount(g_gpt_15) - ecount(g_diff_gpt_waterloo))/ecount(g_gpt_15)
recall_gw = (ecount(g_gpt_15) - ecount(g_diff_gpt_waterloo))/ecount(g_waterloo_15)
g_diff_fuzzy_waterloo = difference(g_fuzzy_15, g_waterloo_15)
precision_fw = (ecount(g_fuzzy_15) - ecount(g_diff_fuzzy_waterloo))/ecount(g_fuzzy_15)
recall_fw = (ecount(g_fuzzy_15) - ecount(g_diff_fuzzy_waterloo))/ecount(g_waterloo_15)
Jackknife Estimates
df_gpt = as_long_data_frame(g_gpt_15)[,c("from_name", "to_name")]
df_fuzzy = as_long_data_frame(g_fuzzy_15)[,c("from_name", "to_name")]
df_waterloo = as_long_data_frame(g_waterloo_15)[,c("from_name", "to_name")]
df_jkn_values = data.frame()
#Jackknife method - each 'i' is a node in the waterloo network. Removing all edges of said node from waterloo, gpt and fuzzy networks, creating a subsample
for (name in V(g_waterloo_15)$name)
{
waterloo_jkn = df_waterloo[!df_waterloo$from_name %in% name & !df_waterloo$to_name %in% name,]
df1 = eval_precision_recall(df_gpt[!df_gpt$from_name %in% name & !df_gpt$to_name %in% name,], waterloo_jkn)
df1$type = "gpt"
df1$node_removed = name
df2 = eval_precision_recall(df_fuzzy[!df_fuzzy$from_name %in% name & !df_fuzzy$to_name %in% name,], waterloo_jkn)
df2$type = "fuzzy"
df2$node_removed = name
df_jkn_values = rbind(df_jkn_values, df1)
df_jkn_values = rbind(df_jkn_values, df2)
}
jackknife_se = function(estimates, actual)
{
se = sqrt(sum((estimates-actual)**2)*((length(estimates)-1)/length(estimates)))
return(se)
}
df_errb = data.frame()
r1 = jackknife_se(df_jkn_values$recall[df_jkn_values$type == "gpt"], recall_gw)
r2 = jackknife_se(df_jkn_values$recall[df_jkn_values$type == "fuzzy"], recall_fw)
df_errb = rbind(df_errb, data.frame(model = "gpt-3.5-turbo-16k", comparison_against = "waterloo", measure = "recall", value = recall_gw, se = r1))
df_errb = rbind(df_errb, data.frame(model = "fuzzy-matching", comparison_against = "waterloo", measure = "recall", value = recall_fw, se = r2))
df_errb$model = factor(df_errb$model, levels = c("fuzzy-matching", "gpt-3.5-turbo-16k"))
plt = ggplot(df_errb) +
geom_bar(aes(fill = model, y=value, x= measure), position="dodge", stat="identity") +
scale_fill_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k"), values = c(color_palette[c(1,3)])) +
geom_errorbar(aes(fill = model, ymin = value-se, ymax = value+se, x = measure), width = 0.1, position = position_dodge(0.9)) +
ggtitle("") +
theme_bw(base_size = 25) + coord_cartesian(ylim = c(0.5, 1)) +
xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank())
Warning: Ignoring unknown aesthetics: fill
ggsave(plt, filename = "../figures/precision_recall_waterloo.png", width = 6, height = 3)
ROC Curves
A_gpt <- as_adjacency_matrix(g_gpt_15, attr = "weight", sparse = FALSE)
A_fuzzy <- as_adjacency_matrix(g_fuzzy_15, attr = "weight", sparse = FALSE)
A_waterloo <- as_adjacency_matrix(g_waterloo_15, sparse = FALSE)
x_gpt <- as.numeric(A_gpt[upper.tri(A_gpt)])
x_fuzzy = as.numeric(A_fuzzy[upper.tri(A_fuzzy)])
y <- as.numeric(A_waterloo[upper.tri(A_waterloo)])
#x_gpt <- as.numeric(A_gpt)
#x_fuzzy = as.numeric(A_fuzzy)
#y <- as.numeric(A_waterloo)
r_gpt <- roc(y ~ x_gpt)
Setting levels: control = 0, case = 1
Setting direction: controls < cases
r_fuzzy <- roc(y ~ x_fuzzy)
Setting levels: control = 0, case = 1
Setting direction: controls < cases
#print(r)
df = data.frame(specificity = 1-r_gpt$specificities, sensitivity = r_gpt$sensitivities, type = "gpt-3.5-turbo-16k", thresholds = r_gpt$thresholds)
df = rbind(df, data.frame(specificity = 1-r_fuzzy$specificities, sensitivity = r_fuzzy$sensitivities, type = "fuzzy-matching", thresholds = r_fuzzy$thresholds))
df$sum =df$specificity + df$sensitivity
plt = ggplot(df, aes(x = specificity, y = sensitivity, group = type, color = type)) + geom_line() + geom_point() + geom_abline(linetype = "dashed", color = "black", alpha = 1) + xlab("") + ylab("") + xlim(c(0,1)) + scale_color_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k"), values = color_palette[c(1,3)]) + theme_bw(base_size = 20) + ggtitle("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none")
#+ scale_x_log10()
ggplotly(plt)
ggsave(plt, filename = "../figures/ROC_gpt_fuzzy_waterloo.png", width = 5, height = 5)
PR Curves
(Marc’s version)
library(ROCR)
pred_fuzzy <- prediction(log10(x_fuzzy+1), y >0)
pred_gpt <- prediction(log10(x_gpt+1), y >0)
perf_fuzzy <- performance(pred_fuzzy, "f")
perf_gpt <- performance(pred_gpt, "f")
# x <- log10(perf_fuzzy@x.values+1)
plot(perf_fuzzy, col=3, lwd=2)
plot(perf_gpt, add = TRUE, col=2,lwd=2)
legend('topright',
c('Fuzzy','GPT'),
col=c(3,2),
lwd=3,
bty='n',
lty=1)

# abline(h=0.5,lty=2)
# abline(0,1,lty=2)
pred_fuzzy <- prediction(log10(x_fuzzy+1), y >0)
pred_gpt <- prediction(log10(x_gpt+1), y >0)
perf_fuzzy <- performance(pred_fuzzy, "prec", "rec" )
perf_gpt <- performance(pred_gpt, "prec", "rec")
plot(perf_fuzzy, col=3, lwd=2)
plot(perf_gpt, add = TRUE, col=2,lwd=2)
legend('topright',
c('Fuzzy','GPT'),
col=c(3,2),
lwd=3,
bty='n',
lty=1)
hr <- mean(y>0)
abline(h=hr,lty=2)

pr_gpt = PRROC::pr.curve(scores.class0 = x_gpt, weights.class0 = y, curve = TRUE)$curve
pr_gpt = data.frame(pr_gpt)
pr_fuzzy = PRROC::pr.curve(scores.class0 = x_fuzzy, weights.class0 = y, curve = TRUE)$curve
pr_fuzzy = data.frame(pr_fuzzy)
#plt = ggplot() + geom_line(data = pr_gpt, aes(x = X1, y = X2), color = gbh_palette[1]) + theme_bw(base_size = 20) + geom_line(data = pr_fuzzy, aes(x = X1, y = X2), color = gbh_palette[2]) + xlab("") + ylab("")
plt = ggplot() + geom_line(data = pr_gpt, aes(x = X1, y = X2), color = color_palette[3]) + geom_line(data = pr_fuzzy, aes(x = X1, y = X2), color = color_palette[1]) + xlab("") + ylab("") + xlim(c(0,1)) + theme_bw(base_size = 20) + ggtitle("") + theme(panel.grid.major = element_blank(), panel.grid.minor = element_blank()) + theme(legend.position="none")
#+ scale_x_log10()
#+ geom_point(data = pr_gpt, aes(x = X1, y = X2), color = color_palette[3]) + geom_point(data = pr_fuzzy, aes(x = X1, y = X2), color = color_palette[1])
#ggplotly(plt)
ggsave(plt, filename = "../figures/pr_curve_gpt_fuzzy_waterloo.png", height = 5, width = 5)
Network Properties - GPT v Fuzzy v Waterloo
populate_local_network_props = function(g)
{
deg = log(degree(g, mode = "all"), 10)
deg[is.infinite(deg)] = NA#min(deg[!is.infinite(deg)])
bet = log(betweenness(g, directed = FALSE),10)
bet[is.infinite(bet)] = NA#min(bet[!is.infinite(bet)])
eig = log(eigen_centrality(g, directed = FALSE)$vector,10)
eig[is.infinite(eig)] = NA#min(eig[!is.infinite(eig)])
clo = closeness(g, mode = "all")
clo[is.infinite(clo)] = NA#min(clo[!is.infinite(clo)])
core = coreness(g)
core[is.infinite((core))] = NA#min(core[!is.infinite(core)])
trans = transitivity(g, type = "local")
trans[is.infinite((trans))] = NA#min(trans[!is.infinite(trans)])
df = data.frame(user = V(g)$name,
deg = deg,
deg_Z = (deg-mean(deg, na.rm = TRUE))/sd(deg, na.rm = TRUE),
bet = bet,
bet_Z = (bet-mean(bet, na.rm = TRUE))/sd(bet, na.rm = TRUE),
clo = clo,
clo_Z = (clo-mean(clo, na.rm = TRUE))/sd(clo, na.rm = TRUE),
eig = eig,
eig_Z = (eig-mean(eig, na.rm = TRUE))/sd(eig, na.rm = TRUE),
core = core,
core_Z = (core-mean(core, na.rm = TRUE))/sd(core, na.rm = TRUE),
trans = trans,
trans_Z = (trans-mean(trans, na.rm = TRUE))/sd(trans, na.rm = TRUE))
return(df)
}
populate_global_network_props = function(g)
{
df = data.frame()
#web = as_adjacency_matrix(g, type = "both", sparse = FALSE)
#country = assortment.discrete(graph = web, types = as.factor(V(g)$Country), SE = TRUE)
df = rbind(df, data.frame(type = "edges", score = ecount(g)))
df = rbind(df, data.frame(type = "density", score = edge_density(g)))
df = rbind(df, data.frame(type = "triangles", score = length(triangles(g))))
df = rbind(df, data.frame(type = "connected components", score = components(g)$no))
df = rbind(df, data.frame(type = "assortativity_region", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Region))))
df = rbind(df, data.frame(type = "assortativity_country", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Country))))
#df = rbind(df, data.frame(type = "assortativity_track", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Track))))
df = rbind(df, data.frame(type = "assortativity_section", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Section))))
df = rbind(df, data.frame(type = "assortativity_size", score = assortativity(g, directed = FALSE, types1 = V(g)$Size)))
df = rbind(df, data.frame(type = "assortativity_degree", score = assortativity(g, directed = FALSE, types1 = degree(g))))
df = rbind(df, data.frame(type = "assortativity_prior success", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$gold_prev_year))))
df = rbind(df, data.frame(type = "assortativity_prior experience", score = assortativity(g, directed = FALSE, types1 = V(g)$nb_participation)))
return(df)
}
Local Network Properties
df_lnp = data.frame()
df = populate_local_network_props(g_waterloo_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "waterloo"
df_lnp = rbind(df_lnp, df)
df = populate_local_network_props(g_gpt_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "gpt-3.5-turbo-16k"
df_lnp = rbind(df_lnp, df)
df = populate_local_network_props(g_fuzzy_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "fuzzy-matching"
df_lnp = rbind(df_lnp, df)
Scatterplots
renames = list("deg" = "Log10 Degree", "deg_Z" = "Log10 Degree Z-scored", "clo" = "Closeness", "clo_Z" = "Closeness Z-scored", "bet" = "Log10 Betweenness", "bet_Z" = "Log10 Betweenness Z-scored", "eig" = "Log10 Eigen Centrality", "eig_Z" = "Log10 Eigen Cent. Z-scored", "trans" = "Local Clustering", "trans_Z" = "Local Clustering Z-scored", "core" = "Coreness", "core_Z" = "Core Z-scored")
pdf("../figures/scatterplots_gpt_fuzzy_waterloo.pdf", height = 7, width = 7)
for (i in unique(df_lnp$variable))
{
temp = df_lnp[df_lnp$variable == i,]
temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
plt = ggplot(temp) +
geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.8, color = color_palette[3]) + geom_abline(color = "black", alpha = 1) +
geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.8, color = color_palette[1]) +
ggtitle("") +
theme_bw(base_size = 20) +
xlab("Waterloo") + ylab("Predicted") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
print(plt)
}
dev.off()
null device
1
Clustered Scatterplots (TODO)
pdf("../figures/interval_scatterplots_gpt_fuzzy_waterloo.pdf", height = 7, width = 7)
for (i in unique(df_lnp$variable))
{
temp = df_lnp[df_lnp$variable == i,]
breaks <- seq(min(temp$value[!is.na(temp$value)]), max(temp$value[!is.na(temp$value)]), length.out = 10)
classes <- cut(temp$value, breaks=breaks, include.lowest = TRUE)
temp$class = classes
#temp = reshape2::dcast(temp, formula = class~type, value.var = "value")
temp = temp %>% group_by(class, type) %>% summarise(mean = mean(value), se = se(value))
temp = reshape2::dcast(temp, formula = class~type, value.vars = c("mean"))
plt = ggplot(temp) +
geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.8, color = color_palette[3]) + geom_abline(color = "red", alpha = 0.3) +
geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.8, color = color_palette[1]) +
ggtitle("") +
theme_bw(base_size = 20) +
xlab("Waterloo") + ylab("Predicted") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
print(plt)
}
`summarise()` has grouped output by 'class'. You can override using the `.groups` argument.Using se as value column: use value.var to override.
dev.off()
null device
1
Facet Wrap scatterplot
temp = reshape2::dcast(df_lnp[df_lnp$variable %in% c("deg_Z", "bet_Z", "eig_Z", "core_Z", "trans_Z"),], formula = variable+user+year~type, value.var = "value")
temp = temp %>% rowwise() %>% mutate(renamed_variable = renames[as.character(variable)][[1]])
plt = ggplot(temp) +
geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.6, color = color_palette[3]) + geom_abline(color = "red", alpha = 0.1) +
geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.3, color = color_palette[1]) +
ggtitle("") +
facet_wrap(~renamed_variable) +
theme_bw(base_size = 20) +
xlab("") + ylab("") + ggtitle("") + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
ggsave(plt, filename = "../figures/facet_wrap_scatterplot.png", width = 10, height = 8)
Density Plot (TO edit)
pdf("../figures/local_props_density_2015.pdf", height = 7, width = 7)
for (i in unique(df_lnp$variable))
{
temp = df_lnp[df_lnp$variable == i,]
#temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
#temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
#plt = ggplot(temp) +
#geom_histogram(aes(x = `gpt-3.5-turbo-16k`, y = ..density..), fill=gbh_palette[1]) +
#geom_label(aes(x=4.5, y=0.25, label="GPT"), color=gbh_palette[1]) +
#geom_histogram( aes(x = `fuzzy-matching`, y = -..density..), fill= gbh_palette[2]) +
#geom_label(aes(x=4.5, y=-0.25, label="Fuzzy"), color=gbh_palette[2]) + theme_bw(base_size = 20) +
#xlab(renames[i])
plt = ggplot(temp) + geom_density(aes(x = value, group = type, fill = type, color = type), alpha = 0.8) +
ggtitle("") + scale_fill_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) +
scale_color_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) +
theme_bw(base_size = 20) +
xlab("") + ylab("") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
print(plt)
}
dev.off()
null device
1
Degree Distribution
2015: GPT v Fuzzy v Waterloo
degree_distribution_normalised = function (graph, cumulative = FALSE)
{
if (!is_igraph(graph)) {
stop("Not a graph object")
}
cs <- degree(graph)
cs = (cs)/max(cs)
hi <- hist(cs, plot = FALSE)$density
if (!cumulative) {
res <- hi
}
else {
res <- rev(cumsum(rev(hi)))
}
return(res)
}
df_cum = data.frame()
g_gpt = g_gpt_15
g_fuzzy = g_fuzzy_15
dist = log(degree_distribution_normalised(g_gpt, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "gpt-3.5-turbo-16k", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))
dist = log(degree_distribution_normalised(g_fuzzy, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "fuzzy-matching", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))
dist = log(degree_distribution_normalised(g_waterloo_15, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "waterloo", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))
plt = ggplot(df_cum, aes(color = network, y=prob, x= degree_log)) +
geom_line(size = 1.2) +
scale_color_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,3,6)]) +
ggtitle("") +
facet_wrap(~"2015") + theme_bw(base_size = 20) +
xlab("") + ylab("") + ggtitle("")
Warning: Using `size` aesthetic for lines was deprecated in ggplot2 3.4.0.
Please use `linewidth` instead.
#theme(panel.grid.major = element_blank(), panel.grid.minor = element_blank(), panel.background = element_blank())
ggsave(plt, filename = "../figures/cumulative_dd_2015.png", width = 10, height = 8)
Correlations Boxplots
Correlations 2015 - GPT v Waterloo & Fuzzy v Waterloo
df_lnp_correlations = data.frame()
for (i in unique(df_lnp$variable))
{
temp = df_lnp[df_lnp$variable == i,]
temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
cor = cor.test(temp$`gpt-3.5-turbo-16k`, temp$waterloo, method = "spearman")
df_lnp_correlations = rbind(df_lnp_correlations, data.frame(type = "gpt-3.5-turbo-16k", variable = i, cor = cor$estimate, p_val = cor$p.value))
cor = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")
df_lnp_correlations = rbind(df_lnp_correlations, data.frame(type = "fuzzy-matching", variable = i, cor = cor$estimate, p_val = cor$p.value))
}
Boxplots (TO CHECK)
plt = ggplot(df_lnp_correlations, aes(x = cor, y = variable)) +
geom_bar(stat = "identity") + scale_y_discrete(labels = renames) +
ggtitle("") +
theme_bw(base_size = 20) +
xlab("Spearman Correlations") + ylab("") + ggtitle("")
#ggsave(plt, filename = "../figures/correlations_years.png", height = 7, width = 9)
Global Network Properties
df_gnp = data.frame()
#GPT
df = populate_global_network_props(g_gpt_15)
df$model = "gpt-3.5-turbo-16k"
df_gnp = rbind(df_gnp, df)
#fuzzy
df = populate_global_network_props(g_fuzzy_15)
df$model = "fuzzy-matching"
df_gnp = rbind(df_gnp, df)
#waterloo
df = populate_global_network_props(g_waterloo_15)
df$model = "waterloo"
df_gnp = rbind(df_gnp, df)
Bar Plot (minus jackknife)
plt = ggplot(df_gnp[!df_gnp$type %in% c("edges", "triangles", "connected components"),]) + geom_bar(aes(x = type, y = score, fill = model), stat = "identity", position = position_dodge()) + theme_bw(base_size = 25) + scale_fill_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
Correlations with Jackknifes
(LOCAL)
#
# df_lcor_jkn = data.frame()
#
# for (name in V(g_waterloo_15)$name)
# {
# temp = data.frame()
#
# g_gpt = delete.vertices(g_gpt_15, v = name)
# g_fuzzy = delete.vertices(g_fuzzy_15, v = name)
# g_waterloo = delete.vertices(g_waterloo_15, v = name)
#
# df = populate_local_network_props(g_gpt)
# df = reshape2::melt(df, id.var = "user")
# df$model = "gpt-3.5-turbo-16k"
# temp = rbind(temp, df)
#
# df = populate_local_network_props(g_fuzzy)
# df = reshape2::melt(df, id.var = "user")
# df$model = "fuzzy-matching"
# temp = rbind(temp, df)
#
# df = populate_local_network_props(g_waterloo)
# df = reshape2::melt(df, id.var = "user")
# df$model = "waterloo"
# temp = rbind(temp, df)
#
# temp$removed = name
#
# df_lcor_jkn = rbind(df_lcor_jkn, temp)
#
# }
Compute Errorbars with Jackknife
# temp = df_lcor_jkn
# temp = reshape2::dcast(temp, formula = user+removed+variable~model, value.var = "value")
#
# t = temp %>% group_by(removed, variable) %>% summarise(cor_gpt = cor.test(waterloo, `gpt-3.5-turbo-16k`, method = "spearman")$estimate, cor_fuzzy = cor.test(waterloo, `fuzzy-matching`, method = "spearman")$estimate)
df_cor_jkn = data.frame()
for (i in unique(df_lnp$variable))
{
temp = df_lnp[df_lnp$variable == i,]
temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
jkn = data.frame()
for (j in 1:nrow(temp))
{
t = temp[-c(j),]
jkn = rbind(jkn, data.frame(id = j, cor_gpt = cor.test(t$`gpt-3.5-turbo-16k`, t$waterloo, method = "spearman")$estimate, cor_fuzzy = cor.test(t$`fuzzy-matching`, t$waterloo, method = "spearman")$estimate))
}
actual = cor.test(temp$`gpt-3.5-turbo-16k`, temp$waterloo, method = "spearman")$estimate
estimates = jkn$cor_gpt
df_cor_jkn = rbind(df_cor_jkn, data.frame(variable = i, value = actual, se = jackknife_se(estimates, actual), type = "gpt-3.5-turbo-16k"))
actual = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")$estimate
estimates = jkn$cor_fuzzy
df_cor_jkn = rbind(df_cor_jkn, data.frame(variable = i, value = actual, se = jackknife_se(estimates, actual), type = "fuzzy-matching"))
}
Make the bar plots
#[df_cor_jkn$variable %in% c("deg", "core", "bet", "clo", "eig"),]
renames = c("core" = "Coreness", "bet" = "Betweenness", "clo" = "Closeness", "trans" = "Clustering")
plt = ggplot(df_cor_jkn[df_cor_jkn$variable %in% c("core", "bet", "clo", "trans"),]) +
geom_bar(aes(fill = type, y=value, x=variable), position="dodge", stat="identity") +
scale_fill_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k"), values = (color_palette[c(1,3)])) +
geom_errorbar(aes(fill = type, ymin = value-se, ymax = value+se, x = variable), width = 0.1, position = position_dodge(0.9)) +
ggtitle("") +
theme_bw(base_size = 25) + coord_cartesian(ylim = c(-0.25, 1)) +
xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none") + scale_x_discrete(labels = renames) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))
Warning: Ignoring unknown aesthetics: fill
#ggplotly(plt)
ggsave(plt, filename = "../figures/local_net_props_gpt_fuzzy_waterloo.png", width = 4, height = 6)
(GLOBAL NETWORK PROPERTIES)
df_jkn_gnp = data.frame()
for (name in V(g_waterloo_15)$name)
{
df_gnp = data.frame()
g_gpt = delete.vertices(g_gpt_15, v = name)
g_fuzzy = delete.vertices(g_fuzzy_15, v = name)
g_waterloo = delete.vertices(g_waterloo_15, v = name)
#GPT
df = populate_global_network_props(g_gpt)
df$model = "gpt-3.5-turbo-16k"
df_gnp = rbind(df_gnp, df)
#fuzzy
df = populate_global_network_props(g_fuzzy)
df$model = "fuzzy-matching"
df_gnp = rbind(df_gnp, df)
#waterloo
df = populate_global_network_props(g_waterloo)
df$model = "waterloo"
df_gnp = rbind(df_gnp, df)
df_gnp$removed = name
df_jkn_gnp = rbind(df_jkn_gnp, df_gnp)
}
df_gnp = data.frame()
#GPT
df = populate_global_network_props(g_gpt_15)
df$model = "gpt-3.5-turbo-16k"
df_gnp = rbind(df_gnp, df)
#fuzzy
df = populate_global_network_props(g_fuzzy_15)
df$model = "fuzzy-matching"
df_gnp = rbind(df_gnp, df)
#waterloo
df = populate_global_network_props(g_waterloo_15)
df$model = "waterloo"
df_gnp = rbind(df_gnp, df)
Assortativity
df_gnp_assort = data.frame()
for (i in unique(df_gnp$type))
{
temp = df_gnp[df_gnp$type == i,]
#temp = reshape2::dcast(temp, formula = model~score, value.var = "score")
val = temp$score[temp$model == "gpt-3.5-turbo-16k"]
df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "gpt-3.5-turbo-16k", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "gpt-3.5-turbo-16k" & df_jkn_gnp$type == i], val)))
#cor = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")
val = temp$score[temp$model == "fuzzy-matching"]
df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "fuzzy-matching", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "fuzzy-matching" & df_jkn_gnp$type == i], val)))
val = temp$score[temp$model == "waterloo"]
df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "waterloo", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "waterloo" & df_jkn_gnp$type == i], val)))
}
Plot
renames = list("assortativity_country" = "Country", "assortativity_region" = "Region", "assortativity_degree" = "Degree", "assortativity_prior experience" = "Prior Experience", "assortativity_prior success" = "Success", "assortativity_size" = "Size", "connected components" = "Components", "triangles" = "Triangles", "density" = "Density", "edges" = "Edges", "assortativity_section" = "Section")
plt = ggplot(df_gnp_assort[df_gnp_assort$variable %in% c("assortativity_country", "assortativity_region", "assortativity_section", "assortativity_degree"),]) +
geom_bar(aes(fill = type, y=val, x=variable), position="dodge", stat="identity") +
scale_fill_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k", "waterloo"), values = c(color_palette[c(1,3)], "yellow3")) +
geom_errorbar(aes(fill = type, ymin = val-se, ymax = val+se, x = variable), width = 0.1, position = position_dodge(0.9)) +
ggtitle("") +
theme_bw(base_size = 25) + coord_cartesian(ylim = c(-0.25, 1)) +
xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none") + scale_x_discrete(labels = renames) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) + ggtitle("")
Warning: Ignoring unknown aesthetics: fill
ggsave(plt, filename = "../figures/assortativity_2015.png", width = 5, height = 6)
---
title: "R Notebook"
output: html_notebook
---

Comparing GPT with Waterloo

```{r, warning=FALSE, message=FALSE}

load("../data/processed/networks/inter-team/2015_simplified_networks_two-step_gpt-3.5-turbo-16k_10_0-3_0-3.RData")

library(igraph)
library(dplyr)
library(ggplot2)
library(plotly)
library(wesanderson)
library(harrypotter)

source("custom_functions.R")

meta = read.csv("../data/raw/team_meta.csv", stringsAsFactors = FALSE)

#interactions = read.csv("../data/processed/curated/fuzzy_select_inter_team_raw/interactions_curated_filtered.csv", stringsAsFactors = FALSE)
#interactions = interactions %>% select(-c("category")) %>% group_by(team_matched, target_matched, year) %>% summarise(count = n())

#collab_gpt = interactions[, c("team_matched", "target_matched", "year", "count")]
#colnames(collab_gpt) = c("Source", "Target", "Year", "NbOfMention")

#collab_fuzzy = read.csv("../data/processed/collab_final.csv", stringsAsFactors = FALSE)
#collab_fuzzy = collab_fuzzy[, c("Source", "Target", "Year", "NbOfMention", "SourceID", "TargetID")]

#collab_waterloo_15 = read.csv("../data/raw/waterloo_2015_collaboration_dataset.csv", stringsAsFactors = FALSE)
#collab_waterloo_15 = collab_waterloo_15[,c("Donor", "Recipient")]
#colnames(collab_waterloo_15) = c("Source", "Target")
#collab_waterloo_15$Year = 2015

meta$Track[is.na(meta$Track)] = "Not specified"

gbh_palette = wes_palette("GrandBudapest2")
vir = viridis::viridis(6)

color_palette = c("grey", vir[2:6])

```

Network approach to evaluate precision/recall

```{r}

eval_precision_recall = function(predicted_edges, actual_edges)
{
  
  g1 = graph_from_data_frame(predicted_edges, directed = FALSE)
  g1 = simplify(g1)
  
  g2 = graph_from_data_frame(actual_edges, directed = FALSE)
  g2 = simplify(g2)
  
  g_diff = graph.difference(g1,g2)
  
  pr = (ecount(g1)-ecount(g_diff))/ecount(g1)
  rc = (ecount(g1)-ecount(g_diff))/ecount(g2)
  
  return(data.frame(precision = pr, recall = rc))
  
}

```


```{r}

teams_15 = meta$Team[meta$Year == "2015"]

g_gpt_15 = g_list_gpt[["2015"]]
g_fuzzy_15 = g_list_fuzzy[["2015"]]
g_waterloo_15 = g_waterloo_15

g_diff_gpt_waterloo = difference(g_gpt_15, g_waterloo_15)
precision_gw = (ecount(g_gpt_15) - ecount(g_diff_gpt_waterloo))/ecount(g_gpt_15)
recall_gw = (ecount(g_gpt_15) - ecount(g_diff_gpt_waterloo))/ecount(g_waterloo_15)

g_diff_fuzzy_waterloo = difference(g_fuzzy_15, g_waterloo_15)
precision_fw = (ecount(g_fuzzy_15) - ecount(g_diff_fuzzy_waterloo))/ecount(g_fuzzy_15)
recall_fw = (ecount(g_fuzzy_15) - ecount(g_diff_fuzzy_waterloo))/ecount(g_waterloo_15)

```

Jackknife Estimates

```{r}

df_gpt = as_long_data_frame(g_gpt_15)[,c("from_name", "to_name")]
df_fuzzy = as_long_data_frame(g_fuzzy_15)[,c("from_name", "to_name")]
df_waterloo = as_long_data_frame(g_waterloo_15)[,c("from_name", "to_name")]

df_jkn_values = data.frame()
 
#Jackknife method - each 'i' is a node in the waterloo network. Removing all edges of said node from waterloo, gpt and fuzzy networks, creating a subsample

for (name in V(g_waterloo_15)$name)
{
   waterloo_jkn = df_waterloo[!df_waterloo$from_name %in% name & !df_waterloo$to_name %in% name,]
  
   df1 = eval_precision_recall(df_gpt[!df_gpt$from_name %in% name & !df_gpt$to_name %in% name,], waterloo_jkn)
   df1$type = "gpt"
   df1$node_removed = name
   df2 = eval_precision_recall(df_fuzzy[!df_fuzzy$from_name %in% name & !df_fuzzy$to_name %in% name,], waterloo_jkn)
   df2$type = "fuzzy"
   df2$node_removed = name
   
   df_jkn_values = rbind(df_jkn_values, df1)
   df_jkn_values = rbind(df_jkn_values, df2)
   
}


```

```{r}

jackknife_se = function(estimates, actual)
{
  se = sqrt(sum((estimates-actual)**2)*((length(estimates)-1)/length(estimates)))
  return(se)
}

df_errb = data.frame()

r1 = jackknife_se(df_jkn_values$recall[df_jkn_values$type == "gpt"], recall_gw)
r2 = jackknife_se(df_jkn_values$recall[df_jkn_values$type == "fuzzy"], recall_fw)

df_errb = rbind(df_errb, data.frame(model = "gpt-3.5-turbo-16k", comparison_against = "waterloo", measure = "recall", value = recall_gw, se = r1))

df_errb = rbind(df_errb, data.frame(model = "fuzzy-matching", comparison_against = "waterloo", measure = "recall", value = recall_fw, se = r2))


df_errb$model = factor(df_errb$model, levels = c("fuzzy-matching", "gpt-3.5-turbo-16k"))

plt = ggplot(df_errb) + 
    geom_bar(aes(fill = model, y=value, x= measure), position="dodge", stat="identity") +
    scale_fill_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k"), values = c(color_palette[c(1,3)])) +
    geom_errorbar(aes(fill = model, ymin = value-se, ymax = value+se, x = measure), width = 0.1, position = position_dodge(0.9)) +
    ggtitle("") +
    theme_bw(base_size = 25) + coord_cartesian(ylim = c(0.5, 1)) + 
    xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank())

ggsave(plt, filename = "../figures/precision_recall_waterloo.png", width = 6, height = 3)
```

ROC Curves

```{r}

A_gpt <- as_adjacency_matrix(g_gpt_15, attr = "weight", sparse = FALSE)
A_fuzzy <- as_adjacency_matrix(g_fuzzy_15, attr = "weight", sparse = FALSE)
A_waterloo <- as_adjacency_matrix(g_waterloo_15, sparse = FALSE)
  
x_gpt <- as.numeric(A_gpt[upper.tri(A_gpt)])
x_fuzzy = as.numeric(A_fuzzy[upper.tri(A_fuzzy)])
y <- as.numeric(A_waterloo[upper.tri(A_waterloo)])
  
#x_gpt <- as.numeric(A_gpt)
#x_fuzzy = as.numeric(A_fuzzy)
#y <- as.numeric(A_waterloo)

r_gpt <- roc(y ~ x_gpt)
r_fuzzy <- roc(y ~ x_fuzzy)
  
#print(r)

df = data.frame(specificity = 1-r_gpt$specificities, sensitivity = r_gpt$sensitivities, type = "gpt-3.5-turbo-16k", thresholds = r_gpt$thresholds)
df = rbind(df, data.frame(specificity = 1-r_fuzzy$specificities, sensitivity = r_fuzzy$sensitivities, type = "fuzzy-matching", thresholds = r_fuzzy$thresholds))
  
df$sum =df$specificity + df$sensitivity

plt = ggplot(df, aes(x = specificity, y = sensitivity, group = type, color = type)) + geom_line() + geom_point() + geom_abline(linetype = "dashed", color = "black", alpha = 1) + xlab("") + ylab("") + xlim(c(0,1)) +  scale_color_manual(breaks = c("fuzzy-matching", "gpt-3.5-turbo-16k"), values = color_palette[c(1,3)]) + theme_bw(base_size = 20)  + ggtitle("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none")
#+ scale_x_log10()

ggplotly(plt)

ggsave(plt, filename = "../figures/ROC_gpt_fuzzy_waterloo.png", width = 5, height = 5)

```

PR Curves

(Marc's version)

```{r}

library(ROCR)

pred_fuzzy <- prediction(log10(x_fuzzy+1), y >0)
pred_gpt <- prediction(log10(x_gpt+1), y >0)

perf_fuzzy <- performance(pred_fuzzy, "f")
perf_gpt <- performance(pred_gpt, "f")

# x <- log10(perf_fuzzy@x.values+1)

plot(perf_fuzzy, col=3, lwd=2)
plot(perf_gpt, add = TRUE, col=2,lwd=2)
legend('topright',
       c('Fuzzy','GPT'),
         col=c(3,2),
       lwd=3,
       bty='n',  
       lty=1)

# abline(h=0.5,lty=2)

# abline(0,1,lty=2)

```

```{r}

pred_fuzzy <- prediction(log10(x_fuzzy+1), y >0)
pred_gpt <- prediction(log10(x_gpt+1), y >0)

perf_fuzzy <- performance(pred_fuzzy, "prec", "rec" )
perf_gpt <- performance(pred_gpt, "prec", "rec")

plot(perf_fuzzy, col=3, lwd=2)
plot(perf_gpt, add = TRUE, col=2,lwd=2)
legend('topright',
       c('Fuzzy','GPT'),
         col=c(3,2),
       lwd=3,
       bty='n',  
       lty=1)

hr <- mean(y>0)
abline(h=hr,lty=2)

```



```{r}

pr_gpt = PRROC::pr.curve(scores.class0 = x_gpt, weights.class0 = y, curve = TRUE)$curve
pr_gpt = data.frame(pr_gpt)

pr_fuzzy = PRROC::pr.curve(scores.class0 = x_fuzzy, weights.class0 = y, curve = TRUE)$curve
pr_fuzzy = data.frame(pr_fuzzy)

#plt = ggplot() + geom_line(data = pr_gpt, aes(x = X1, y = X2), color = gbh_palette[1]) + theme_bw(base_size = 20)  + geom_line(data = pr_fuzzy, aes(x = X1, y = X2), color = gbh_palette[2]) + xlab("") + ylab("")

plt = ggplot() + geom_line(data = pr_gpt, aes(x = X1, y = X2), color = color_palette[3]) + geom_line(data = pr_fuzzy, aes(x = X1, y = X2), color = color_palette[1])  + xlab("") + ylab("") + xlim(c(0,1)) + theme_bw(base_size = 20)  + ggtitle("") + theme(panel.grid.major = element_blank(), panel.grid.minor = element_blank()) + theme(legend.position="none")
#+ scale_x_log10()
#+ geom_point(data = pr_gpt, aes(x = X1, y = X2), color = color_palette[3]) + geom_point(data = pr_fuzzy, aes(x = X1, y = X2), color = color_palette[1])

#ggplotly(plt)

ggsave(plt, filename = "../figures/pr_curve_gpt_fuzzy_waterloo.png", height = 5, width = 5)

```

Network Properties - GPT v Fuzzy v Waterloo


```{r}

populate_local_network_props = function(g)
{
  deg = log(degree(g, mode = "all"), 10)
  deg[is.infinite(deg)] = NA#min(deg[!is.infinite(deg)])
  
  bet = log(betweenness(g, directed = FALSE),10)
  bet[is.infinite(bet)] = NA#min(bet[!is.infinite(bet)])
  
  eig = log(eigen_centrality(g, directed = FALSE)$vector,10)
  eig[is.infinite(eig)] = NA#min(eig[!is.infinite(eig)])
  
  clo = closeness(g, mode = "all")
  clo[is.infinite(clo)] = NA#min(clo[!is.infinite(clo)])
  
  core = coreness(g)
  core[is.infinite((core))] = NA#min(core[!is.infinite(core)])
  
  trans = transitivity(g, type = "local") 
  trans[is.infinite((trans))] = NA#min(trans[!is.infinite(trans)])
  
  df = data.frame(user = V(g)$name, 
                  deg = deg,
                  deg_Z = (deg-mean(deg, na.rm = TRUE))/sd(deg, na.rm = TRUE),
                  bet = bet,
                  bet_Z = (bet-mean(bet, na.rm = TRUE))/sd(bet, na.rm = TRUE), 
                  clo = clo,
                  clo_Z = (clo-mean(clo, na.rm = TRUE))/sd(clo, na.rm = TRUE), 
                  eig = eig,
                  eig_Z = (eig-mean(eig, na.rm = TRUE))/sd(eig, na.rm = TRUE), 
                  core = core,
                  core_Z = (core-mean(core, na.rm = TRUE))/sd(core, na.rm = TRUE),
                  trans = trans,
                  trans_Z = (trans-mean(trans, na.rm = TRUE))/sd(trans, na.rm = TRUE))
  
  return(df)
}

populate_global_network_props = function(g)
{

  df = data.frame()
  #web = as_adjacency_matrix(g, type = "both", sparse = FALSE)
  #country = assortment.discrete(graph = web, types = as.factor(V(g)$Country), SE = TRUE)
  
  df = rbind(df, data.frame(type = "edges", score = ecount(g)))
  df = rbind(df, data.frame(type = "density", score = edge_density(g)))
  df = rbind(df, data.frame(type = "triangles", score = length(triangles(g))))
  df = rbind(df, data.frame(type = "connected components", score = components(g)$no))
  df = rbind(df, data.frame(type = "assortativity_region", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Region))))
  df = rbind(df, data.frame(type = "assortativity_country", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Country))))
  #df = rbind(df, data.frame(type = "assortativity_track", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Track))))
  df = rbind(df, data.frame(type = "assortativity_section", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$Section))))
  df = rbind(df, data.frame(type = "assortativity_size", score = assortativity(g, directed = FALSE, types1 = V(g)$Size)))
  df = rbind(df, data.frame(type = "assortativity_degree", score = assortativity(g, directed = FALSE, types1 = degree(g))))
  df = rbind(df, data.frame(type = "assortativity_prior success", score = assortativity_nominal(g, directed = FALSE, types = as.factor(V(g)$gold_prev_year))))
  df = rbind(df, data.frame(type = "assortativity_prior experience", score = assortativity(g, directed = FALSE, types1 = V(g)$nb_participation)))
  
  return(df)
  
}


```

Local Network Properties

```{r}

df_lnp = data.frame()

df = populate_local_network_props(g_waterloo_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "waterloo"

df_lnp = rbind(df_lnp, df)

df = populate_local_network_props(g_gpt_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "gpt-3.5-turbo-16k"

df_lnp = rbind(df_lnp, df)

df = populate_local_network_props(g_fuzzy_15)
df = reshape2::melt(df, id.var = "user")
df$year = 2015
df$type = "fuzzy-matching"

df_lnp = rbind(df_lnp, df)


```

Scatterplots 

```{r}

renames = list("deg" = "Log10 Degree", "deg_Z" = "Log10 Degree Z-scored", "clo" = "Closeness", "clo_Z" = "Closeness Z-scored", "bet" = "Log10 Betweenness", "bet_Z" = "Log10 Betweenness Z-scored", "eig" = "Log10 Eigen Centrality", "eig_Z" = "Log10 Eigen Cent. Z-scored", "trans" = "Local Clustering", "trans_Z" = "Local Clustering Z-scored", "core" = "Coreness", "core_Z" = "Core Z-scored")

pdf("../figures/scatterplots_gpt_fuzzy_waterloo.pdf", height = 7, width = 7)

for (i in unique(df_lnp$variable))
{
  temp = df_lnp[df_lnp$variable == i,]
  temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
  
  
  plt = ggplot(temp) + 
    geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.8, color = color_palette[3]) + geom_abline(color = "black", alpha = 1) + 
    geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.8, color = color_palette[1]) +
    ggtitle("") + 
     theme_bw(base_size = 20) + 
    xlab("Waterloo") + ylab("Predicted") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) 
  
  print(plt)

}

dev.off()

```

Clustered Scatterplots (TODO)

```{r}

pdf("../figures/interval_scatterplots_gpt_fuzzy_waterloo.pdf", height = 7, width = 7)

for (i in unique(df_lnp$variable))
{
  temp = df_lnp[df_lnp$variable == i,]
  breaks <- seq(min(temp$value[!is.na(temp$value)]), max(temp$value[!is.na(temp$value)]), length.out = 10)
  classes <- cut(temp$value, breaks=breaks, include.lowest = TRUE)
  
  temp$class = classes

  #temp = reshape2::dcast(temp, formula = class~type, value.var = "value")
  temp = temp %>% group_by(class, type) %>% summarise(mean = mean(value), se = se(value))
  temp = reshape2::dcast(temp, formula = class~type, value.vars = c("mean"))
  
 plt = ggplot(temp) + 
    geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.8, color = color_palette[3]) + geom_abline(color = "red", alpha = 0.3) + 
    geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.8, color = color_palette[1]) +
    ggtitle("") + 
     theme_bw(base_size = 20) + 
    xlab("Waterloo") + ylab("Predicted") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) 
  
  
  print(plt)

}

dev.off()

```

Facet Wrap scatterplot

```{r}

temp = reshape2::dcast(df_lnp[df_lnp$variable %in% c("deg_Z", "bet_Z", "eig_Z", "core_Z", "trans_Z"),], formula = variable+user+year~type, value.var = "value")

temp = temp %>% rowwise() %>% mutate(renamed_variable = renames[as.character(variable)][[1]])

plt = ggplot(temp) + 
    geom_point(aes(x = waterloo, y = `gpt-3.5-turbo-16k`), alpha = 0.6, color = color_palette[3]) + geom_abline(color = "red", alpha = 0.1) + 
    geom_point(aes(x = waterloo, y = `fuzzy-matching`), alpha = 0.3, color = color_palette[1]) +
    ggtitle("") + 
facet_wrap(~renamed_variable) +
       theme_bw(base_size = 20) + 
    xlab("") + ylab("") + ggtitle("") + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) 

ggsave(plt, filename = "../figures/facet_wrap_scatterplot.png", width = 10, height = 8)

```



Density Plot (TO edit)

```{r}

pdf("../figures/local_props_density_2015.pdf", height = 7, width = 7)

for (i in unique(df_lnp$variable))
{
  temp = df_lnp[df_lnp$variable == i,]
  #temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
  #temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
  
  #plt = ggplot(temp) +
  #geom_histogram(aes(x = `gpt-3.5-turbo-16k`, y = ..density..), fill=gbh_palette[1]) +
  #geom_label(aes(x=4.5, y=0.25, label="GPT"), color=gbh_palette[1]) +
  #geom_histogram( aes(x = `fuzzy-matching`, y = -..density..), fill= gbh_palette[2]) +
  #geom_label(aes(x=4.5, y=-0.25, label="Fuzzy"), color=gbh_palette[2]) + theme_bw(base_size = 20) + 
  #xlab(renames[i])
  
   plt = ggplot(temp) + geom_density(aes(x = value, group = type, fill = type, color = type), alpha = 0.8) +
    ggtitle("") + scale_fill_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) +
     scale_color_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) +
     theme_bw(base_size = 20) + 
    xlab("") + ylab("") + ggtitle(paste(renames[i], sep = "")) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) 
  
  print(plt)

}

dev.off()

```

Degree Distribution


2015: GPT v Fuzzy v Waterloo

```{r}

degree_distribution_normalised = function (graph, cumulative = FALSE) 
{
  if (!is_igraph(graph)) {
    stop("Not a graph object")
  }
  cs <- degree(graph)
  cs = (cs)/max(cs)
  
  hi <- hist(cs, plot = FALSE)$density
  if (!cumulative) {
    res <- hi
  }
  else {
    res <- rev(cumsum(rev(hi)))
  }
  return(res)
}


```


```{r}

df_cum = data.frame()

g_gpt = g_gpt_15
g_fuzzy = g_fuzzy_15
  
dist = log(degree_distribution_normalised(g_gpt, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "gpt-3.5-turbo-16k", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))

dist = log(degree_distribution_normalised(g_fuzzy, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "fuzzy-matching", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))
  
dist = log(degree_distribution_normalised(g_waterloo_15, cumulative = TRUE), base= 10)
df_cum = rbind(df_cum, data.frame(network = "waterloo", degree = 1:length(dist), degree_log = log(1:length(dist), base = 10), prob = dist, year = i))
  
plt = ggplot(df_cum, aes(color = network, y=prob, x= degree_log)) + 
    geom_line(size = 1.2) +
    scale_color_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,3,6)]) +
    ggtitle("") +
      facet_wrap(~"2015") + theme_bw(base_size = 20) + 
    xlab("") + ylab("") + ggtitle("")

#theme(panel.grid.major = element_blank(), panel.grid.minor = element_blank(), panel.background = element_blank())

ggsave(plt, filename = "../figures/cumulative_dd_2015.png", width = 10, height = 8)

```

Correlations Boxplots

Correlations 2015 - GPT v Waterloo & Fuzzy v Waterloo

```{r, warning=FALSE, message=FALSE}

df_lnp_correlations = data.frame()

for (i in unique(df_lnp$variable))
{
  temp = df_lnp[df_lnp$variable == i,]
  temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")

  cor = cor.test(temp$`gpt-3.5-turbo-16k`, temp$waterloo, method = "spearman")
  df_lnp_correlations = rbind(df_lnp_correlations, data.frame(type = "gpt-3.5-turbo-16k", variable = i, cor = cor$estimate, p_val = cor$p.value))
  
  cor = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")  
  df_lnp_correlations = rbind(df_lnp_correlations, data.frame(type = "fuzzy-matching", variable = i, cor = cor$estimate, p_val = cor$p.value))
}

```



Boxplots (TO CHECK)

```{r}

plt = ggplot(df_lnp_correlations, aes(x = cor, y = variable)) + 
    geom_bar(stat = "identity") + scale_y_discrete(labels = renames) + 
    ggtitle("") + 
 theme_bw(base_size = 20) +
    xlab("Spearman Correlations") + ylab("") + ggtitle("") 

#ggsave(plt, filename = "../figures/correlations_years.png", height = 7, width = 9)

```

Global Network Properties

```{r}

df_gnp = data.frame()

#GPT
df = populate_global_network_props(g_gpt_15)
df$model = "gpt-3.5-turbo-16k"
df_gnp = rbind(df_gnp, df)

#fuzzy
df = populate_global_network_props(g_fuzzy_15)
df$model = "fuzzy-matching"
df_gnp = rbind(df_gnp, df)

#waterloo
df = populate_global_network_props(g_waterloo_15)
df$model = "waterloo"
df_gnp = rbind(df_gnp, df)


```

Bar Plot (minus jackknife)

```{r}

plt = ggplot(df_gnp[!df_gnp$type %in% c("edges", "triangles", "connected components"),]) + geom_bar(aes(x = type, y = score, fill = model), stat = "identity", position = position_dodge()) + theme_bw(base_size = 25) + scale_fill_manual(breaks = c("gpt-3.5-turbo-16k", "fuzzy-matching", "waterloo"), values = color_palette[c(1,4,6)]) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))

```

***

Correlations with Jackknifes

(LOCAL)

```{r}
# 
# df_lcor_jkn = data.frame()
# 
# for (name in V(g_waterloo_15)$name)
# {
#   temp = data.frame()
#   
#   g_gpt = delete.vertices(g_gpt_15, v = name)
#   g_fuzzy = delete.vertices(g_fuzzy_15, v = name)
#   g_waterloo = delete.vertices(g_waterloo_15, v = name)
#   
#   df = populate_local_network_props(g_gpt)
#   df = reshape2::melt(df, id.var = "user")
#   df$model = "gpt-3.5-turbo-16k"
#   temp = rbind(temp, df)
# 
#   df = populate_local_network_props(g_fuzzy)
#   df = reshape2::melt(df, id.var = "user")
#   df$model = "fuzzy-matching"
#   temp = rbind(temp, df)
# 
#   df = populate_local_network_props(g_waterloo)
#   df = reshape2::melt(df, id.var = "user")
#   df$model = "waterloo"
#   temp = rbind(temp, df)
#   
#   temp$removed = name
#   
#   df_lcor_jkn = rbind(df_lcor_jkn, temp)
#   
# }

```


Compute Errorbars with Jackknife

```{r, warning=FALSE}

# temp = df_lcor_jkn
# temp = reshape2::dcast(temp, formula = user+removed+variable~model, value.var = "value")
#   
# t = temp %>% group_by(removed, variable) %>% summarise(cor_gpt = cor.test(waterloo, `gpt-3.5-turbo-16k`, method = "spearman")$estimate, cor_fuzzy = cor.test(waterloo, `fuzzy-matching`, method = "spearman")$estimate)

df_cor_jkn = data.frame()

for (i in unique(df_lnp$variable))
{
  
  temp = df_lnp[df_lnp$variable == i,]
  temp = reshape2::dcast(temp, formula = user+year~type, value.var = "value")
  
  jkn = data.frame()
  
  for (j in 1:nrow(temp))
  {
    t = temp[-c(j),]
    
    jkn = rbind(jkn, data.frame(id = j, cor_gpt = cor.test(t$`gpt-3.5-turbo-16k`, t$waterloo, method = "spearman")$estimate, cor_fuzzy = cor.test(t$`fuzzy-matching`, t$waterloo, method = "spearman")$estimate))
  
  }
  
  actual = cor.test(temp$`gpt-3.5-turbo-16k`, temp$waterloo, method = "spearman")$estimate
  estimates = jkn$cor_gpt
  
  df_cor_jkn = rbind(df_cor_jkn, data.frame(variable = i, value = actual, se = jackknife_se(estimates, actual), type = "gpt-3.5-turbo-16k"))
  
  actual = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")$estimate
  estimates = jkn$cor_fuzzy
  
  df_cor_jkn = rbind(df_cor_jkn, data.frame(variable = i, value = actual, se = jackknife_se(estimates, actual), type = "fuzzy-matching"))
  
}

```

Make the bar plots

```{r}
#[df_cor_jkn$variable %in% c("deg", "core", "bet", "clo", "eig"),]


renames = c("core" = "Coreness", "bet" = "Betweenness", "clo" = "Closeness", "trans" = "Clustering")

plt = ggplot(df_cor_jkn[df_cor_jkn$variable %in% c("core", "bet", "clo", "trans"),]) + 
    geom_bar(aes(fill = type, y=value, x=variable), position="dodge", stat="identity") +
    scale_fill_manual(breaks =  c("fuzzy-matching",  "gpt-3.5-turbo-16k"), values = (color_palette[c(1,3)])) +
    geom_errorbar(aes(fill = type, ymin = value-se, ymax = value+se, x = variable), width = 0.1, position = position_dodge(0.9)) +
    ggtitle("") +
    theme_bw(base_size = 25) + coord_cartesian(ylim = c(-0.25, 1)) + 
    xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none") + scale_x_discrete(labels = renames) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1))

#ggplotly(plt)

ggsave(plt, filename = "../figures/local_net_props_gpt_fuzzy_waterloo.png", width = 4, height = 6)

```

(GLOBAL NETWORK PROPERTIES)

```{r}

df_jkn_gnp = data.frame()

for (name in V(g_waterloo_15)$name)
{
  df_gnp = data.frame()
 
  g_gpt = delete.vertices(g_gpt_15, v = name)
  g_fuzzy = delete.vertices(g_fuzzy_15, v = name)
  g_waterloo = delete.vertices(g_waterloo_15, v = name)

  #GPT
  df = populate_global_network_props(g_gpt)
  df$model = "gpt-3.5-turbo-16k"
  df_gnp = rbind(df_gnp, df)

#fuzzy
  df = populate_global_network_props(g_fuzzy)
  df$model = "fuzzy-matching"
  df_gnp = rbind(df_gnp, df)

#waterloo
  df = populate_global_network_props(g_waterloo)
  df$model = "waterloo"
  df_gnp = rbind(df_gnp, df)
  
  df_gnp$removed = name
  
  df_jkn_gnp = rbind(df_jkn_gnp, df_gnp)
}

df_gnp = data.frame()
#GPT
df = populate_global_network_props(g_gpt_15)
df$model = "gpt-3.5-turbo-16k"
df_gnp = rbind(df_gnp, df)

#fuzzy
df = populate_global_network_props(g_fuzzy_15)
df$model = "fuzzy-matching"
df_gnp = rbind(df_gnp, df)

#waterloo
df = populate_global_network_props(g_waterloo_15)
df$model = "waterloo"
df_gnp = rbind(df_gnp, df)

```

Assortativity 

```{r}

df_gnp_assort = data.frame()

for (i in unique(df_gnp$type))
{
  temp = df_gnp[df_gnp$type == i,]
  
  
  #temp = reshape2::dcast(temp, formula = model~score, value.var = "score")
  val = temp$score[temp$model == "gpt-3.5-turbo-16k"]
  
  df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "gpt-3.5-turbo-16k", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "gpt-3.5-turbo-16k" & df_jkn_gnp$type == i], val)))
  
  #cor = cor.test(temp$`fuzzy-matching`, temp$waterloo, method = "spearman")  
  
  val = temp$score[temp$model == "fuzzy-matching"]
  
  df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "fuzzy-matching", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "fuzzy-matching" & df_jkn_gnp$type == i], val)))
  
  
  val = temp$score[temp$model == "waterloo"]
  
  df_gnp_assort = rbind(df_gnp_assort, data.frame(type = "waterloo", variable = i, val = val, se = jackknife_se(df_jkn_gnp$score[df_jkn_gnp$model == "waterloo" & df_jkn_gnp$type == i], val)))
  
}

```

Plot

```{r}

renames = list("assortativity_country" = "Country", "assortativity_region" = "Region", "assortativity_degree" = "Degree", "assortativity_prior experience" = "Prior Experience", "assortativity_prior success" = "Success", "assortativity_size" = "Size", "connected components" = "Components", "triangles" = "Triangles", "density" = "Density", "edges" = "Edges", "assortativity_section" = "Section")

plt = ggplot(df_gnp_assort[df_gnp_assort$variable %in% c("assortativity_country", "assortativity_region", "assortativity_section", "assortativity_degree"),]) + 
    geom_bar(aes(fill = type, y=val, x=variable), position="dodge", stat="identity") +
    scale_fill_manual(breaks =  c("fuzzy-matching",  "gpt-3.5-turbo-16k", "waterloo"), values = c(color_palette[c(1,3)], "yellow3")) +
    geom_errorbar(aes(fill = type, ymin = val-se, ymax = val+se, x = variable), width = 0.1, position = position_dodge(0.9)) +
    ggtitle("") +
    theme_bw(base_size = 25) + coord_cartesian(ylim = c(-0.25, 1)) + 
    xlab("") + ylab("") + theme(panel.grid.major = element_blank(),
panel.grid.minor = element_blank()) + theme(legend.position="none") + scale_x_discrete(labels = renames) + theme(axis.text.x = element_text(angle = 45, vjust = 1, hjust=1)) + ggtitle("")

ggsave(plt, filename = "../figures/assortativity_2015.png", width = 5, height = 6)


```

